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Algebra
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For the parent function y equals the cube root of x what effect does the values h = -4 have on the graph?
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Generally, cube root or not, the form would be y-k=\[y-k=\sqrt[3]{x-h}\] Therefore, without k it is just \[y=\sqrt[3]{x-h}\] And then if h=-4 \[y = \sqrt[3]{x--4}\] = \[y = \sqrt[3]{x+4}\]
I could be wrong about this though because of the fact I've never done cube root shifts. I googled it and found that \[y=\sqrt[3]{x-h} + k\] is the proper format for it so that y is alone. So technically, my prior answer was correct.
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